In a parallelogram PQRS, the bisectors of angle P and angleQ meet at O. Find angle POQ.
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Step-by-step explanation:
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Given that:
∠SPO=∠OPQ∠SPO=∠OPQ and ∠RQO=∠OQP.∠RQO=∠OQP.
∠P+∠Q=180∘∠P+∠Q=180∘ [Since PS∥QRSince PS∥QR]
12(∠P+∠Q)=180∘212(∠P+∠Q)=180∘2
∠OPQ+∠OQP=90∘∠OPQ+∠OQP=90∘ ......(1)
Now,
In △PQO,△PQO,
∠OPQ+∠OQP+∠POQ=180∘∠OPQ+∠OQP+∠POQ=180∘
∠POQ=90∘∠POQ=90∘ [From equation (1)]
∠O=90∘.∠O=90∘.
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